1.Martensitic transformation (Group: material)
Previous
answer:
A martensitic transformation is a
structural phase transformation of the diffusionless and cooprative type, where
the rearrangement of atoms occurs with relatively small displacements compared
to inatomic distancesç There is a rigorous crystallographic connection between
the lattices of the initial and final phases. The trasnsformation is of the
first order. The martensitic transformation is called thermoelastic, when it is
thermally reversible.
During martensitic transformation, the
high-temperature phase,called austenit, transforms to the low- temperature
phase, called martensite. As it is a firts-order structural phase
transformation, the high-temperature asutenite and the low- temperature
martensitic phases coexist in a specific temperature range. This is due to the
elastic strains that accompany the nucleation and growth of the martensitic or
austenitic phase. The austenite-martensite phase boundaries are fully or
partially coherent. The elastic strains due to teh martensitic transformation
increase with increasing martensite fraction. To compensate the transformation
strains, different crystallographic domains are formed within the martensite.
Macroscopically, they are often visible as paralel bands on the sample surface.
(J. Ping Liu, Nanoscale Magnetic Materials And
Applications, p. 401)
New answer:
Martensitic transformation consists in the alteration of the distance
between neighbouring atoms and it manifests itself as a change of crystallographic
structure from face-centred-cubic γ parent phase to
body-centred-cubic α′ product phase. The applied stress or the
plastic strain influence the free energy change, which acts as the driving
force and can cause the phase transformation even above the martensite start
temperature Ms. The deformation-induced martensitic transformation
can be related to the TRIP (transformation-induced plasticity) effect,
resulting in the uniform, unrecoverable, macroscopic strain, which occurs in
some high-strength metastable austenitic steels. Kinematically controlled
plastic strain-induced martensitic transformation may be used as a method of
creating functionally graded materials with “tailored” mechanical properties.
The functionally graded materials belong to the family of modern engineering
materials, that are characterised by gradually evolving micro-structure,
composition, phase distribution, porosity, etc. They are designed to obtain
optimal spatial variation of properties, adapted to the specific application.
FGMs join advantages of composite and layered materials and eliminate such
problems like material discontinuity as well as associated high stresses and
initiation of cracks and damage at the boundaries between two constituents or
two layers.
The FGMs can be easily obtained within the structural
members made of metastable austenitic stainless steels by loading them above
the yield point and inducing the γ − α′ phase
transformation. It is possible to obtain various distributions of mechanical
properties, generated by two-phase micro-structure of the material, depending
on the distribution of plastic strain fields as a function of the shape of
structure.
(M. Sitko, B. Skoczen, Effect of γ − α′ phase
transformation on plastic adaptation to cyclic loads at cryogenic temperatures,
International Journal of Solids and Structures (2012), p.613)
2.Life Cycle
Costs (Group: Accounting)
Previous
answer:
One of the
externalities of DFM. Throughout their life cycles, certain products may incur
some company or social costs which are not (or are rarely) accounted for the
manufacturing cost. For example, products may contain toxic materials requiring
special handling in disposal. Products may incur service and warranty costs.
Although these costs may not appear in the manufacturing cost analysis, they
should be considered before adopting a DFM decision.
(Kalpakjian
S.,Manufacturing Engineering and
Technology, 5th Edition, p.229)
New answer:
Life cycle
cost is the total cost of ownership of machinery and equipment, including its
cost of acquisition, operation, maintenance, conversion, and/or decommission
(SAE 1999). LCC are summations of cost estimates from inception to disposal for
both equipment and projects as determined by an analytical study and estimate
of total costs experienced in annual time increments during the project life
with consideration for the time value of money. The objective of LCC analysis
is to choose the most cost effective approach from a series of alternatives
(note alternatives is a plural word) to achieve the lowest long-term cost of
ownership. LCC is an economic model over the project life span. Usually the
cost of operation, maintenance, and disposal costs exceed all other first costs
many times over (supporting costs are often 2-20 times greater than the initial
procurement costs). The best balance among cost elements is achieved when the
total LCC is minimized (Landers 1996). As with most engineering tools, LCC
provides best results when both engineering art and science are merged with
good judgment to build a sound business case for action.
(Barringer H. P., A Life Cycle Cost Summary, p.2)
3.CFD - Computational Fluid Dynamics (Group: analyze method)
Previous answer:
The physical aspects of any fluid flow are governed by the following
three fundamental principles: 1)mass is conserved; 2)F=ma; and 3)energy is
conserved. These fundamental principles can be expressed in terms of
mathematical equations, which in their most general form are usually partial
differential equations. CFD is, in part, the art of replacing the governing
partial differential equations of fluid flow with numbers, and advancing these
numbers in space and/or time to obtain a final numerical description of the
complete flow field of interest. This is not an all-inclusive definition of
CFD; there are some problems which allow the immediate solution of the flow
field without advancing in time or space, and there are some applications which
involve integral equations rather than partial differential equations. In any
event, all such problems involve the manipulation of, and the solution for,
numbers. The end product of CFD is indeed a collection of numbers, in contrast
to a closed-form analytical solution.
(Computational Fluid Dynamics,
John F. Wendt, 3rd Edition, p6)
New answer:
The basic idea is to model the derivatives by finite differences. When
this approach is used the entire flowfield must be discretized, with the field around the
vehicle defined in terms of a mesh of grid points. We need to find the flowfield values at every mesh
(or grid) point by writing down the discretized form of the governing equation
at each mesh point. Discretizing the equations leads to a system of
simultaneous algebraic equations. A large number of mesh points is usually
required to accurately obtain the details of the flowfield, and this leads to a
very large system of equations. Especially in three dimensions, this generates
demanding requirements for computational resources. To obtain the solution over
a complete three dimensional aerodynamic configuration millions of grid points
are required!
Originally, CFD was only associated with the 2nd and 3rd items listed above. Then the problem with establishing a suitable mesh for arbitrary geometry became
apparent, and the specialization of grid generation emerged. Finally, the availability of
large computers and remote processing led to the need for work in the last two
items cited. Not generally included in CFD per se, a current limiting factor in
the further improvement in CFD capability is development of accurate turbulence
models.
(W.H. Mason, Applied Computational
Fluid Mechanics Volume 2, 8,1-2)
4.The Impact
Test (Group:Testing method)
Previous
answer:
When a material is subjected to a sudde, intense blow, in which the strain rate is extremely rapid, it may behave in a much more brittle manner than is observed in the tensile test. An iimpact test is often used to evaluate the brittleness of a material under these conditions. Many test procedures have been devised, including the Charpy test and the Izod test. Izod test is often used for nonmetalic materials. The test specimen may be either notched or unnotched; V-notched specimens better measure the resistance of the material to crack propagation. In the test, a heavy pendelum, starting as an elevation h0, swinging through its arc, strikes and breaks the specimen, and reaches a lower final elevation hf. If we know the initial and final elevations of the pendelum, we can calculate the difference in potencial energy. This difference is the impact energy absorbed by the specimen during failure. The ability of a material to withstand an impact blow is often referred to as the roughness of the material. The material properties obtained from a serşes of impact tests are transition temperature, notch sensitivity an relationship to the stress-strain diagram.
(Askeland D.R., The Science and Engineering of Materials, 3rd Ed., Pg. 149-150, Kayra Ermutlu)
When a material is subjected to a sudde, intense blow, in which the strain rate is extremely rapid, it may behave in a much more brittle manner than is observed in the tensile test. An iimpact test is often used to evaluate the brittleness of a material under these conditions. Many test procedures have been devised, including the Charpy test and the Izod test. Izod test is often used for nonmetalic materials. The test specimen may be either notched or unnotched; V-notched specimens better measure the resistance of the material to crack propagation. In the test, a heavy pendelum, starting as an elevation h0, swinging through its arc, strikes and breaks the specimen, and reaches a lower final elevation hf. If we know the initial and final elevations of the pendelum, we can calculate the difference in potencial energy. This difference is the impact energy absorbed by the specimen during failure. The ability of a material to withstand an impact blow is often referred to as the roughness of the material. The material properties obtained from a serşes of impact tests are transition temperature, notch sensitivity an relationship to the stress-strain diagram.
(Askeland D.R., The Science and Engineering of Materials, 3rd Ed., Pg. 149-150, Kayra Ermutlu)
New answer:
A material is regarded
as being tough if it absorbs a large amount of energy in breaking. In a tension
test, the energy per volume to cause failure is the area under the stress– strain
curve and is the toughness in a tension test. However, the toughness under
other forms of loading may be very different because toughness depends also on
the degree to which deformation localizes. The total energy to cause failure
depends on the deforming volume as well as on energy per volume. Charpy test:
Impact tests are often used to assess the toughness of materials. The most common
of these is the Charpy test. A notched bar is broken by a swinging pendulum. The
energy absorbed in the fracture is measured by recording by how high the
pendulum swings after the bar breaks. Figure 13.21 gives the details of the
test geometry. The standard specimen has a cross section 10 mm by 10 mm. There
is a 2-mm-deep V-notch with a radius of 0.25 mm. The pendulum’s mass and height
are standardized. Sometimes bars with U or keyhole notches are employed
instead. Occasionally subsized bars are tested.
One of the principal
advantages of the Charpy test is that the toughness can easily be measured over
a range of temperatures. A specimen can be heated or cooled to the specified
temperature and then transferred to the Charpy machine and broken quicklye nough
so that its temperature change is negligible. For many materials there is a
narrow temperature range over which there is a large change of energy
absorption and fracture appearance. It is common to define a transition
temperature in this range. At temperatures belowthe transition temperature the
fracture is brittle and absorbs little energy in a Charpy test. Above the
transition temperature the fracture is ductile and absorbs a large amount of
energy. Figure 13.22 shows typical results for steel.
(Hosford W.F., Mechanical Behaviour of Materials,
pp.220,221)
5.Tooling Costs (Group: Accounting)
Previous answer:
These are the costs involved in making the tools, dies, molds, patterns, and special jigs and fixtures required for manufacturing a product. High tooling costs may be justified in high-volume production of a single item. The expected life of tools and dies and their obsolescences ( because of product changes ) also are important considerations.
(Kalpakjian S., Schmid S.R.,Manufacturing Engineering and Technology, 5th Edition, pg.1262)
These are the costs involved in making the tools, dies, molds, patterns, and special jigs and fixtures required for manufacturing a product. High tooling costs may be justified in high-volume production of a single item. The expected life of tools and dies and their obsolescences ( because of product changes ) also are important considerations.
(Kalpakjian S., Schmid S.R.,Manufacturing Engineering and Technology, 5th Edition, pg.1262)
New
answer:
The manufacture of a component consumes resources
(Figure 13.35), each of which has an associated cost. The final cost is the sum
of expenses of all of the resources it consumes (detailed in Table 13.5). Thus
the cost of producing a component of mass m entails the cost Cm ($/kg) of the materials
and feedstocks from which it is made. It involves the cost of dedicated tooling
Ct ($) and that of the capital equipment Cc ($) in which the tooling will be
used. It requires time, chargeable at an overhead rate C_ oh (thus
with units of $/hr), in which we include the cost of labor, administration, and
general plant costs. It requires energy, which is sometimes charged against a
process step if it is very energy intense but more commonly is treated as part
of the overhead and lumped into C˙ oh, as we shall do here. Finally there is the cost of
information, meaning research and development, royalty or license fees; this,
too, we view as a cost per unit time and lump it into the overhead. Think now
of the manufacture of a component (the “unit of output”) weighing m kg, made of a material costing Cm $/kg.
The first contribution to the unit cost is that of the material mCm magnified
by the factor 1/(1−f) where
f is the scrap fraction—the fraction of the starting material that ends up as
sprues, risers, turnings, rejects, or waste:
The cost Ct
of a set of tooling—dies, molds,
fixtures, and jigs—is what is called a dedicated cost: one that must be wholly
assigned to the production run of this single component. It is written off
against the numerical size n of the productionrun. Tooling wears out. If the
run is a long one, replacement will be necessary. Thus tooling cost per unit
takes the form
where nt is the number of units that a set of tooling can make
before it has to be replaced, and Int is the integer function. The term in
curly brackets simply increments the tooling cost by that of one tool set every
time n exceeds nt.
(Ashby M., Material
Selecting in Design and Manufacturing 4th edition, pp.409-410)
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